Solve the compound inequality. \( 5

2. En el plano cartesiano todos los puntos de la forma \( (\cos t, \operatorname{sen} t) \) están sobre una mism. A. recta B. elipse C. hipérbola D. circunferencia

Use analytical methods and/or a graphing utility to identify the vertical asymptotes \[ h(x)=\frac{\sin x}{(x+3)^{3}} \]

\( \left. \begin{array} { l } { 27558 } \\ { \times 215 } \\ { 11654 } \\ { 5516 } \\ \hline 6,681 \end{array} \right. \)

\( 5 x-3+2 y \) porr \( 5 x+3 \) polinomios

Suppose that \( P Q \) and \( Q R \) are known Can the Segment Addition Postulate be used to find PR? Explain. Choose the correct answer below A. No, because \( Q \) is not between \( P \) and \( R \). The Segment Addition Postulate only applies to sets of three paints for which one point is between the others B. Yes, because \( P, Q \), and \( R \) are collinear The Segment Addition Postulate states that if \( A, B \), and \( C \) lie on the same line and \( B \) is between \( A \) and \( C, A B+B C=A C \) C. Yes, regardless of whether \( P, Q \), and \( R \) are collinear. The Segment Addition Postulate stales that for any three points \( A \) \( B \), and \( C, A B+B C=A C \) D. No, because it is not known whether \( P, Q \), and \( R \) are collinear. The Segment Addition Postulate only applies to sets of three points that lie on the same line.